KLI

최단강하선과 등시곡선

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Alternative Title
Brachistochrone and Tautochrone
Abstract
최단강하선(Brachistochrone)의 방정식을 세우고 변분학(Calculus of Bariations)에서의 Euler의 공식을 이용하여 이 경로를 구하는 미분방정식을 유도하며 그 해를 구한다. 이 해 Cycloid 임을 밝히고 이 곡선은 또한 등시곡선 (Tautochrone) 임을 보인다.
The equation fo the Brachistochrone is solved by the introduction fo the differential equation, which is obtained by using Euler's formula on the Calculus of Variations. The solution of the diffenential equation is the cycloid, which is the Tautochrone, too.
The equation fo the Brachistochrone is solved by the introduction fo the differential equation, which is obtained by using Euler's formula on the Calculus of Variations. The solution of the diffenential equation is the cycloid, which is the Tautochrone, too.
Author(s)
이도원
Issued Date
1971
Type
Research Laboratory
URI
https://oak.ulsan.ac.kr/handle/2021.oak/4784
http://ulsan.dcollection.net/jsp/common/DcLoOrgPer.jsp?sItemId=000002024878
Alternative Author(s)
Lee,Do Won
Publisher
연구논문집
Language
kor
Rights
울산대학교 저작물은 저작권에 의해 보호받습니다.
Citation Volume
2
Citation Number
1
Citation Start Page
9
Citation End Page
11
Appears in Collections:
Research Laboratory > University of Ulsan Report
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